Solution sets of multivalued Sturm-Liouville problems in Banach spaces
We give some results about the topological structure of solution sets of multivalued Sturm-Liouville problems in Banach spaces.
We give some results about the topological structure of solution sets of multivalued Sturm-Liouville problems in Banach spaces.
In this paper a method for solving operator differential equations of the type X' = A + BX + XD; X(0) = C0, avoiding the operator exponential function, is given. Results are applied to solve initial value problems related to Riccati type operator differential equations whose associated algebraic equation is solvable.
This note deals with a class of abstract quasivariational evolution problems that may include some memory effects. Under a suitable monotonicity framework, we provide a generalized existence result by means of a fixed point technique in ordered spaces. Finally, an application to the modeling of generalized kinematic hardening in plasticity is discussed.